Numerical phase diagrams show that 1D oscillator synchronization crosses from Edwards-Wilkinson to Kardar-Parisi-Zhang scaling (or random deposition/linear growth when desynchronized) as randomness strength or coupling nonoddity increases, with the KPZ coupling parameter partially capturing the dual
Canet, The non-perturbative sides of the Kar- dar–Parisi–Zhang equation, J
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Dynamical phase diagram of synchronization in one dimension: universal behavior from Edwards-Wilkinson to random deposition through Kardar-Parisi-Zhang
Numerical phase diagrams show that 1D oscillator synchronization crosses from Edwards-Wilkinson to Kardar-Parisi-Zhang scaling (or random deposition/linear growth when desynchronized) as randomness strength or coupling nonoddity increases, with the KPZ coupling parameter partially capturing the dual